The aim of this paper is to develop a virtual element method for the two-dimensional Steklov
eigenvalue problem. We propose a discretization by means of the virtual elements …

A new type of iteration method is proposed in this paper to solve the Steklov eigenvalue
problem by the finite element method. In this scheme, solving the Steklov eigenvalue …

The paper deals with the a posteriori error analysis of a virtual element method for the
Steklov eigenvalue problem. The virtual element method has the advantage of using …

In this paper we introduce and analyze an a posteriori error estimator for the linear finite
element approximations of the Steklov eigenvalue problem. We define an error estimator of …

In this paper we analyze a virtual element method (VEM) for the non-self-adjoint Steklov
eigenvalue problem. The conforming VEM on polytopal meshes is used for discretization …

The aim of this paper is to analyze the influence of small edges in the computation of the
spectrum of the Steklov eigenvalue problem by a lowest order virtual element method …

In this paper, we apply discontinuous Galerkin methods to the non-selfadjoint Steklov
eigenvalue problem arising in inverse scattering. The variational formulation of the problem …

On the basis of a transform lemma, an asymptotic expansion of the bilinear finite element is
derived over graded meshes for the Steklov eigenvalue problem, such that the Richardson …

In the paper, a two-grid discretization scheme is discussed for the Steklov eigenvalue
problem. With the scheme, the solution of the Steklov eigenvalue problem on a fine grid is …

In this paper, for a new Stekloff eigenvalue problem which is non-selfadjoint and not H 1-
elliptic, we establish and analyze two kinds of two-grid discretization scheme and a local …